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'Storage Device - Cell - Storage Device' Structure Modeling

机译:“存储设备 - 细胞 - 存储设备”结构建模

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The article presents the semi-Markov model of a structure "input storage device - a service device - an output storage device". Partitioning of a plurality of states into subsets is performed describing the failure-free operation of the system to receive or deliver products. We determine the residence times of the system in states with the allowance for repeated hits using the theorem on the distribution functions of the residence times for the system in states with the allowance for repeated hits for which the coefficients of increasing the residence time of the system in states due to repeated hits in them are found. While using the trajectory method, the functions of distributing the fail-safe times for product acceptance and give-away by such a structure is determined for the times of the system presence in the trajectories of the system's exit from a subset of states describing the failure-free operation of the system for receiving or issuing products and the probability of these trajectories implementation are found. The mathematical expectation of this structure uptime for receiving and for output of the products obtained as a result of modeling and the average time of the system stay in a subset of states are compared. While comparing the simulation results, it was assumed that the random variables characterizing the given system are distributed according to the generalized Erlang law of the second order and have continuous functions and distribution densities.
机译:本文介绍了结构“输入存储设备 - 服务设备 - 输出存储设备”的半标率模型。执行将多个状态分配到子集中,以描述系统的故障操作以接收或提供产品。我们确定系统中系统的居住时间,其中使用定理对系统的分布函数的津贴,该系统在具有重复命中的重复命中的余量的状态下,增加了系统的停留时间的系数在各国,由于它们的重复命中。在使用轨迹方法的同时,在系统出口轨迹中从描述失败的状态的子集中的系统存在时,确定用于产品接受和超出这种结构的故障安全时间的功能。 - 用于接收或发出产品的系统以及这些轨迹实现的可能性。比较了这种结构正常运行时间用于接收和作为建模所获得的产品的输出的数学期望和系统保持在状态的子集中获得的产品。在比较模拟结果的同时,假设表征给定系统的随机变量根据二阶的广义Erlang规律分发,并且具有连续的功能和分布密度。

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